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What is integrating factor of linear differential equation? Ans: assume y = y(x) in the given linear ODE. Then, by an integrating factor of this ODE, we mean a function g(x) such that upon multiplying the ODE by g(x), it is transformed into an exact differential of the nform d[f(x)] = 0.

Q: What is integrating factor of linear differential equation?

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No a linear equation are not the same as a linear function. The linear function is written as Ax+By=C. The linear equation is f{x}=m+b.

A linear equation can have only one zero and that is the value of the variable for which the equation is true.

linear (A+)

a linear equation

The y-intercept of a linear equation is the point where the graph of the line represented by that equation crosses the y-axis.

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An Airy equation is an equation in mathematics, the simplest second-order linear differential equation with a turning point.

Because that is how a linear equation is defined!

the Bratu's equation is a differential equation which is non-linear (such as, if we have some solutions for it, a linear combinaison of these solutions will not be everytime a solution). It's given by the equation y''+a*e^y=0 or d²y/dy² =-ae^y.

Homogeneous differential equations have all terms involving the dependent variable and its derivatives, while non-homogeneous equations include additional terms independent of the dependent variable.

That depends on what type of equation it is because it could be quadratic, simultaneous, linear, straight line or even differential

An ordinary differential equation is an equation relating the derivatives of a function to the function and the variable being differentiated against. For example, dy/dx=y+x would be an ordinary differential equation. This is as opposed to a partial differential equation which relates the partial derivatives of a function to the partial variables such as d²u/dx²=-d²u/dt². In a linear ordinary differential equation, the various derivatives never get multiplied together, but they can get multiplied by the variable. For example, d²y/dx²+x*dy/dx=x would be a linear ordinary differential equation. A nonlinear ordinary differential equation does not have this restriction and lets you chain as many derivatives together as you want. For example, d²y/dx² * dy/dx * y = x would be a perfectly valid example

If the coefficients of the linear differential equation are dependent on time, then it is time variant otherwise it is time invariant. E.g: 3 * dx/dt + x = 0 is time invariant 3t * dx/dt + x = 0 is time variant

how linear voltage differential transducer works?

The local solution of an ordinary differential equation (ODE) is the solution you get at a specific point of the function involved in the differential equation. One can Taylor expand the function at this point, turning non-linear ODEs into linear ones, if needed, to find the behavior of the solution around that one specific point. Of course, a local solution tells you very little about the ODE's global solution, but sometimes you don't want to know that anyways.

Charles Leonard Bouton has written: 'Invariants of the general linear differential equation and their relation to the theory of continuous groups' -- subject(s): Differential invariants

Leonid V. Poluyanov has written: 'Group properties of the acoustic differential equation' -- subject(s): Acoustical engineering, Differential equations, Linear, Elastic waves, Lie algebras, Lie groups, Linear Differential equations, Mathematical models, Representations of groups, Sound-waves

Kent Franklin Carlson has written: 'Applications of matrix theory to systems of linear differential equations' -- subject(s): Differential equations, Linear, Linear Differential equations, Matrices